期刊文献+

用改进的多智能体遗传算法求解旅行商问题 被引量:4

Solving TSP with improved multi-Agent genetic algorithm
下载PDF
导出
摘要 多智能体遗传算法是基于智能体对环境感知与反作用的能力提出的一种新的函数优化方法,具有很快的收敛速度,尤其是在优化超高维函数时更显示出了它的优越性。针对这一特点对该算法进行了适当的改进,在邻域正交交叉算子中采用精英保留策略,在自学习算子中引入邻域正交交叉算子并采用小变异概率以加快收敛速度。求解TSP的实验结果显示,改进后算法的性能有了较大的提高。 Based on agent's capability of perceiving and reacting on environment, Multi-Agent Genetic Algorithm (MAGA) was proposed as a new method of function optimization. MAGA had a rapid convergence velocity especially when it optimized super-high dimensional functions. This algorithm was improved properly based on its characteristics: elitist reservation strategy was adopted in neighborhood orthogonal crossover operator, and neighborhood orthogonal crossover operator was introduced into self-learning operator and small mutation probability was adopted to quicken the convergence speed. The results of solving Traveling Salesman Problem (TSP) show that the performance of improved MAGA is enhanced greatly.
出处 《计算机应用》 CSCD 北大核心 2008年第4期954-956,共3页 journal of Computer Applications
关键词 智能体 遗传算法 多智能体遗传算法 旅行商问题 Agent genetic algorithm multi-agent genetic algorithm Traveling Salesman Problem (TSP)
  • 相关文献

参考文献5

二级参考文献21

  • 1姚新,陈国良,徐惠敏,刘勇.进化算法研究进展[J].计算机学报,1995,18(9):694-706. 被引量:102
  • 2Russell S, et al. Artificial Intelligence: A modem Approach. New York: Prentice-Hall, 1995.
  • 3Leung Y W, et al. An orthogonal genetic algorithm with quantization for global numerical optimization. IEEE Trans on Evolutionary Computation, 2001, 5(1): 41.
  • 4Rudolph G. Convergence analysis of canonical genetic algorithms.IEEE Trans on Neural Networks, Special Issue on Evolutional Computing, 1994, 5(1): 96.
  • 5losifescu M. Finite Markov Processes and Their Applications. Chichester: Wiley, 1980.
  • 6Jiao Licheng, Wang Lei. A Novel Genetic Algorithm Based on Immune [J]. IEEE Trans. on Systeams, Man, and Cybemetics-Part A: Systems and Humans, 2000, 30(5): 552-561.
  • 7Leung Y W, Wang Y. An Orthogonal Genetic Algorithm with Quantization for Global Numerical Optimization[J]. IEEE Trans. EvolutionaryComputation, 2001, 5(1): 41-53.
  • 8Han Jing, Liu Jiming, Cai Qingsheng. From ALIFE Agents to a Kingdom of N Queens[A]. Jiming Liu and Ning Zhong (Eds.), Intelligent Agent Technology: Systems, Methodologies, and Tools[M]. HongKong, China, The World Scientific Publishing Co. Pte, Ltd., 1999. 110- 120.
  • 9Barry Wilkinson, Michael Allen. Parallel programming techniques and applications using networked workstations and parallel Computes[M]. Prentice Hall, 1999.
  • 10丁承民,张传生,刘贵忠.正交试验遗传算法及其在函数优化中的应用[J].系统工程与电子技术,1997,19(10):57-60. 被引量:15

共引文献41

同被引文献35

  • 1高尚,韩斌,吴小俊,杨静宇.求解旅行商问题的混合粒子群优化算法[J].控制与决策,2004,19(11):1286-1289. 被引量:73
  • 2宋海洲.求解度约束最小生成树的单亲遗传算法[J].系统工程理论与实践,2005,25(4):61-66. 被引量:14
  • 3郭文忠,陈国龙.求解TSP问题的模糊自适应粒子群算法[J].计算机科学,2006,33(6):161-162. 被引量:25
  • 4王宇平,李英华.求解TSP的量子遗传算法[J].计算机学报,2007,30(5):748-755. 被引量:71
  • 5BARSHAN BILLUR. Fast processing techniques for accurate ultra- sonic range measurements [ J]. Measurement Science and Technol- ogy, 2000, 11(1):45-50.
  • 6BERTSIMAS D,SIM M.The price of robustness[J].Operations Research,2004,52(1):35-53.
  • 7SOYSTER A L.Convex programming with set-inclusive constraints and applications to inexact linear programming[J].Operations Research,1973,21(5):1154-1157.
  • 8BEN-TAL A,NEMIROVSKI A.Robust convex optimization[J].Mathematics of Operations Research,1998,23(4):769-805.
  • 9BEN-TAL A,NEMIROVSKI A.Robust solutions to uncertain linear programs[J].Operations Research Letters,1999,25(1):1-13.
  • 10BEN-TAL A,GORYASHKO A,GUSLITZER E,et al.Adjustable robust solutions of uncertain linear programs[J].Mathematical Programming,2004,99(2):351-376.

引证文献4

二级引证文献23

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部